Departmental Colloquium

Adrian Ioana
UCLA
Superrigidity in von Neumann algebras
Abstract: From every countable group G or measure preserving action of G on a probability space X, one can construct a von Neumann algebra. A central theme in the theory of von Neumann algebras is understading how much of the group or group action is ``remembered'' by its von Neumann algebra. In this talk, I will survey recent results which provide the first classes of groups and group actions that can be completely recovered from their von Neumann algebras.
Friday October 15, 2010 at 3:00 PM in SEO 636
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